We can make a further transformation to
Myers-Perry coordinates \((t, r, \mu _{i}, \phi _{j})\) , defining \(r\)  by \(x_{n} = ir\)  and the latitude coordinates
\(\mu _{i}\)  byWhen indexing the latitude coordinates \(\mu _{i}\)  we follow the conventions of [1]} instead
of [2]}.
\( \mu _{i}^{2} \prod _{ \begin{array}{c}j= 1 \\ j\ne i\end{array}}^{n}(a_{i}^{2} - a_{j}^{2}) = \prod _{k = 1}^{n - 1} (a_{i}^{2} - x_{k}^{2}).\) 
